182
182

May 23, 2016
05/16

by
José Angles

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Topic: bub_upload

Source: http://books.google.com/books?id=y8zG53_bFXAC&hl=&source=gbs_api

34
34

Sep 18, 2013
09/13

by
Bruno Angles

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We study two criterions of cyclicity for divisor class groups of functions fields, the first one involves Artin L-functions and the second one involves "affine" class groups. We show that, in general, these two criterions are not linked.

Source: http://arxiv.org/abs/math/0502130v1

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24

Sep 21, 2013
09/13

by
Bruno Angles

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In this paper we give a bound for the Iwasawa lambda invariant of an abelian number field attached to the cyclotomic Z_p-extension of that field. We also give some properties of Iwaswa power series attached to p-adic L-functions.

Source: http://arxiv.org/abs/0709.2838v1

40
40

Sep 23, 2013
09/13

by
Bruno Angles

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In this paper, we prove that the derivative of the Iwasawa power series associated to p-adic L-functions of $\mathbb Q(\zeta\_p)$ are not divisible by p. This extends previous results obtained by Ferrero and Washington in 1979.

Source: http://arxiv.org/abs/math/0510293v1

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244

Sep 4, 2012
09/12

by
Ark Angles

software

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K-Chess for Windows is an instructional Chess program which allows play between two players, a player and the computer, or the computer against itself. It has full keyboard and mouse control, context-sensitive help, several types of hints, and on-screen calculation of the best moves. Games can be saved to disk.

Topics: Windows games, Vintage computer games, Board games

5
5.0

Aug 22, 2018
08/18

by
Little Angles

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Tracklist: 1. Boneyard

Source: CD

5
5.0

Oct 6, 2018
10/18

by
Angles & Airwaves

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No barcode Tracklist: 1. The Adventure (Radio Edit)

Source: CD

38
38

Sep 23, 2013
09/13

by
Bruno Anglès; Lenny Taelman

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In this addendum to arXiv:1110.0292 we prove a function field analogue of the Spiegelungssatz. It provides a relation between the Galois module structure of the class group of a cyclotomic function field, and the Galois module structure of the class module introduced by the second author. The result is already implicit in earlier work of the authors, but not stated explicitly.

Source: http://arxiv.org/abs/1212.3115v1

723
723

Jul 25, 2010
07/10

by
Order of Nine Angles

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A collection of texts, from the sinister Order of Nine Angles, explaining the esoteric meaning of the nine angles.

Topics: Order of Nine Angles, Occult, Dark Sorcery, Order of The Nine Angles, O9A, Traditional Satanism,...

78
78

May 3, 2016
05/16

by
Matias Angles y Gortari

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Topic: bub_upload

Source: http://books.google.com/books?id=PHy_nx4oX3YC&hl=&source=gbs_api

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40

Mar 5, 2018
03/18

by
Order of Nine Angles

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Just two O9A tracks, One named Nadir and the other after it named Galactica.

Topics: o9a, order of nine angles, occult, lhp, satanism

Binder's title: Conquest du roy

407
407

Sep 20, 2013
09/13

by
Order of Nine Angles

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The Order of Nine Angles is a type of nexion, and in practical terms this means several interesting things. (i) That the ONA cannot be disbanded or taken over by some individual or group. (ii) That talk of the ONA being fake or as never having existed is silly. (iii) That the ONA can only ever become defunct when its esoteric philosophy and its theory, praxis, ethos, and collective pathei-mathos cease to interest or inspire others or cease to be followed or developed by others. This work...

Topics: Order of Nine Angles, O9A, Order of the Nine Angles, Anton Long, Occultism, Left Hand Path,...

0
0.0

Jun 29, 2018
06/18

by
Renzo Angles; Claudio Gutierrez

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This paper presents a thorough study of negation in SPARQL. The types of negation supported in SPARQL are identified and their main features discussed. Then, we study the expressive power of the corresponding negation operators. At this point, we identify a core SPARQL algebra which could be used instead of the W3C SPARQL algebra. Finally, we analyze the negation operators in terms of their compliance with elementary axioms of set theory.

Topics: Databases, Computing Research Repository

Source: http://arxiv.org/abs/1603.06053

36
36

Sep 20, 2013
09/13

by
Bruno Angles; Filippo Nuccio

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We study the p-adic behavior of Jacobi Sums for $\mathbb Q(\zeta_p)$ and link this study to the p-Sylow subgroup of the ideal class group of $\mathbb Q(\zeta_p\`a^+$

Source: http://arxiv.org/abs/0802.1645v1

39
39

Sep 21, 2013
09/13

by
Bruno Angles; Federico Pellarin

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In this paper we study the behavior of the function omega of Anderson-Thakur evaluated at the elements of the algebraic closure of the finite field with q elements F_q. Indeed, this function has quite a remarkable relation to explicit class field theory for the field K=F_q(T). We will see that these values, together with the values of its divided derivatives, generate the maximal abelian extension of K which is tamely ramified at infinity. We will also see that omega is, in a way that we will...

Source: http://arxiv.org/abs/1301.3608v2

717
717

Jul 25, 2010
07/10

by
Order of Nine Angles

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The Dark Arts of the Order of Nine Angles A brief guide to the Dark Sorcery of the ONA

Topics: Order of Nine Angles, Occult, Dark Sorcery, Order of The Nine Angles, O9A, Traditional Satanism,...

701
701

Jul 25, 2010
07/10

by
Order of Nine Angles

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A Guide to The Esoteric Philosophy of The Order of Nine Angles

Topics: Order of Nine Angles, Occult, Dark Sorcery, Order of The Nine Angles, O9A, Traditional Satanism,...

34
34

Sep 20, 2013
09/13

by
Bruno Anglès; Lenny Taelman

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Recently the second author has associated a finite $\F_q[T]$-module $H$ to the Carlitz module over a finite extension of $\F_q(T)$. This module is an analogue of the ideal class group of a number field. In this paper we study the Galois module structure of this module $H$ for `cyclotomic' extensions of $\F_q(T)$. We obtain function field analogues of some classical results on cyclotomic number fields, such as the $p$-adic class number formula, and a theorem of Mazur and Wiles about the Fitting...

Source: http://arxiv.org/abs/1205.2794v4

1,846
1.8K

Jul 25, 2010
07/10

by
Order of Nine Angles

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A Complete Guide To The Seven-Fold Sinister Way of the Order of Nine Angles, outlining the seven stages of Satanic Initiation according to Traditional Satanism.

Topics: Order of Nine Angles, Occult, Dark Sorcery, Order of The Nine Angles, O9A, Traditional Satanism,...

2
2.0

Jun 6, 2019
06/19

by
Angles Vargas, Víctor A

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445 p. :

Topics: Incas, Machu Picchu Site (Peru), Peru -- Antiquities

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972

Jul 25, 2010
07/10

by
Order of Nine Angles

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The Pseudo-Mythology of Lovecraft and the ONA's Mythos of The Dark Gods compared. A study which dispels the common mundane fallacy that the Dark Gods of the Order of Nine Angles derive from the Pseudo-Mythology of HP Lovecraft.

Topics: Order of Nine Angles, Occult, Dark Sorcery, Order of The Nine Angles, O9A, Traditional Satanism,...

47
47

Mar 19, 2018
03/18

by
Order of Nine Angles

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Mix Track of the o9a.

Topics: Order of Nine Angles, Satanism, Left Hand Path

1
1.0

Jun 29, 2018
06/18

by
Renzo Angles; Claudio Gutierrez

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The paper determines the algebraic and logic structure of the multiset semantics of the core patterns of SPARQL. We prove that the fragment formed by AND, UNION, OPTIONAL, FILTER, MINUS and SELECT corresponds precisely to both, the intuitive multiset relational algebra (projection, selection, natural join, arithmetic union and except), and the multiset non-recursive Datalog with safe negation.

Topics: Databases, Computing Research Repository

Source: http://arxiv.org/abs/1610.04315

31
31

Sep 18, 2013
09/13

by
Bruno Angles; Tatiana Beliaeva

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In this note, we investigate the p-adic behavior of Weil numbers in the cyclotomic $\mathbb Z\_p$-extension of $\mathbb Q(\zeta\_p).$ We determlne the characteristic ideal of the quotient of semi-local units by Weil numbers in terms of the characteristic ideals of some classical modules that appear in Iwasawa Theory.

Source: http://arxiv.org/abs/math/0606332v1

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1.5K

Jul 25, 2010
07/10

by
Order of Nine Angles

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The Satanic Letters of Stephen Brown are letters by a Satanic Adept, over a period of a few years in the early 1990's CE with the intention of explaining the basic tenets of the traditional Satanism of The Order of Nine Angles. The two volumes given here contained exact facsimile copies of the original letters. These letters contain, in Volume 1, several to, and from, Michael Aquino, of The Temple of Set.

Topics: ONA, Order of Nine Angles, Order of the Nine Angles, Occult, Traditional Satanism, Satanism, Dark...

243
243

Jan 17, 2017
01/17

by
Order of Nine Angles

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Various texts of the Order of Nine Angles

Topic: 09a

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31

Sep 23, 2013
09/13

by
Bruno Angles; Gabriele Ranieri

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Inspired by Warren Sinnott 's method we prove a linear independence result modulo p for the Iwasawa power series associated to Kubota-Leopoldt p-adic L-functions.

Source: http://arxiv.org/abs/0903.4350v1

19
19

Sep 18, 2013
09/13

by
J. -Ch. Anglès d'Auriac

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The vicinity of the critical point of the three-state Potts model on a Kagom\'e lattice is studied by mean of Random Matrix Theory. Strong evidence that the critical point is integrable is given.

Source: http://arxiv.org/abs/cond-mat/9903380v1

Binder's title: Conquest du roy

37
37

Sep 23, 2013
09/13

by
Bruno Anglès; Lenny Taelman

texts

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We use Artin-Schreier base change to construct counterexamples to a Kummer-Vandiver type question for function fields.

Source: http://arxiv.org/abs/1110.0292v3

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85

Dec 17, 2014
12/14

by
Matias Angles y Gortari

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Topic: bub_upload

Source: http://books.google.com/books?id=s6Mcua-uyW4C&hl=&source=gbs_api

Topics: Antequera y Castro, Joseph de, 1693-1731, Jesuits

1
1.0

Jun 28, 2018
06/18

by
Bruno Anglès; Floric Tavares Ribeiro

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We prove a "discrete analogue" for Taelman's class modules of certain Conjectures formulated by R. Greenberg for cyclotomic fields.

Topics: Number Theory, Mathematics

Source: http://arxiv.org/abs/1506.06286

0
0.0

Jun 26, 2018
06/18

by
Bruno Anglès; Floric Tavares Ribeiro

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We prove a kind of reflection principle for certain non-archimedean $L$-series in positive characteristic. We also prove the pseudo-cyclicity and pseudo-nullity of certain several variable generalizations of the class modules introduced by L. Taelman in 2010.

Topics: Mathematics, Number Theory

Source: http://arxiv.org/abs/1502.00949

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853

Jan 28, 2007
01/07

by
Angles y Gortari, Matias de

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Microfilm

Topics: Antequera y Castro, Joseph de, 1693-1731, Jesuits

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34

Sep 22, 2013
09/13

by
Bruno Angles; Mohamed Ould Douh

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We study in this note the arithmetic of Taelman's unit module for the ring F_q[T]

Source: http://arxiv.org/abs/1210.1660v1

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55

Sep 19, 2013
09/13

by
J. -Ch. Angles d'Auriac; J. -M. Maillard

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In this short note we collect together known results on the use of Random Matrix Theory in lattice statistical mechanics. The purpose here is two fold. Firstly the RMT analysis provides an intrinsic characterization of integrability, and secondly it appears to be an effective tool to find new integrable models. Various examples from quantum and classical statistical mechanics are presented.

Source: http://arxiv.org/abs/cond-mat/0209679v1

0
0.0

Jun 29, 2018
06/18

by
Daniel Hernández; Claudio Gutierrez; Renzo Angles

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In the current SPARQL specification the notion of correlation and substitution are not well defined. This problem triggers several ambiguities in the semantics. In fact, implementations as Fuseki and Virtuoso assume different semantics. In this technical report, we provide a semantics of correlation and substitution following the classic philosophy of substitution and correlation in logic, programming languages and SQL. We think this proposal not only fix the current ambiguities and problems,...

Topics: Databases, Computing Research Repository

Source: http://arxiv.org/abs/1606.01441

0
0.0

Jun 30, 2018
06/18

by
Bruno Angles; Federico Pellarin; Floric Tavares-Ribeiro

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The second author has recently introduced a new class of L-series in the arithmetic theory of function fields over finite fields. We show that the value at one of these L-series encode arithmetic informations of certain Drinfeld modules defined over Tate algebras. This enables us to generalize Anderson's log-algebraicity Theorem and Taelman's Herbrand-Ribet Theorem.

Topics: Mathematics, Number Theory

Source: http://arxiv.org/abs/1402.0120

37
37

Sep 22, 2013
09/13

by
H. Meyer; J. -C. Anglès d'Auriac

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We present a statistical analysis of spectra of transfer matrices of classical lattice spin models; this continues the work on the eight-vertex model of the preceding paper. We show that the statistical properties of these spectra can serve as a criterion of integrability. It provides also an operational numerical method to locate integrable varieties. In particular, we distinguish the notions of integrability and criticality considering the two examples of the three-dimensional Ising critical...

Source: http://arxiv.org/abs/cond-mat/9612178v1

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61

Sep 23, 2013
09/13

by
Theodore C. Hsu; J. C. Angles d'Auriac

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The repartition of the separation between energy levels of various isotropic S=1/2 antiferromagnetic chains is studied numerically with the aim of investigating the transition from integrable to non-integrable systems. We begin by displaying the level separation distribution of the integrable Bethe chain. Then two non-integrable systems, two coupled chains and a next-nearest-neighbor coupled chain, are studied as a function of the coupling. We examine how the level spacing evolves from the...

Source: http://arxiv.org/abs/cond-mat/9211004v1

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32

Sep 18, 2013
09/13

by
Jean Christian Angles d'Auriac; Ferenc Igloi

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We consider self-dual transverse-field Ising spin chains with $m$-spin interaction, where the phase transition is of second and first order, for m 3, respectively. We present a statistical analysis of the spectra of the Hamiltonians on relatively large L 2, even at the transition point.

Source: http://arxiv.org/abs/cond-mat/9803020v1

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28

Sep 23, 2013
09/13

by
Daniel Anglés-Alcázar; Feryal Özel; Romeel Davé

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Recent models of black hole growth in a cosmological context have forwarded a paradigm in which the growth is self-regulated by feedback from the black hole itself. Here we use cosmological zoom simulations of galaxy formation down to z = 2 to show that such strong self-regulation is required in the popular spherical Bondi accretion model, but that a plausible alternative model in which black hole growth is limited by galaxy-scale torques (Hopkins and Quataert 2011) does not require...

Source: http://arxiv.org/abs/1303.5058v1

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23

Sep 24, 2013
09/13

by
F. de Soto; Jean-Christian Anglès d'Auriac

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We study the Yukawa model on a 4-dimensional Euclidean lattice in the quenched approximation. A particular attention is given to the singularities of the Dirac operator in the phase diagram. A careful analysis of a particular limiting case shows that size effects can be huge, questioning the quenched approximation. This is confirmed by a Monte-Carlo simulation in this limit case and without the quenched approximation. We include also some results concerning the symmetries of this model.

Source: http://arxiv.org/abs/1112.1547v2

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31

Sep 22, 2013
09/13

by
J. -C. Anglès d'Auriac; N. Sourlas

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We study numerically the zero temperature Random Field Ising Model on cubic lattices of various linear sizes $L$ in three dimensions. For each random field configuration we vary the ferromagnetic coupling strength $J$. We find that in the infinite volume limit the magnetization is discontinuous in $J$. The energy and its first $J$ derivative are continuous. The approch to the thermodynamic limit is slow, behaving like $L^{-p}$ with $p \sim .8$ for the gaussian distribution of the random field....

Source: http://arxiv.org/abs/cond-mat/9704088v1

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28

Sep 20, 2013
09/13

by
Henrik Bruus; Jean-Christian Angles d'Auriac

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Using group theoretical and numerical methods we have calculated the exact energy spectrum of the two-dimensional Hubbard model on square lattices with four electrons for a wide range of the interaction strength. All known symmetries, i.e.\ the full space group symmetry, the SU(2) spin symmetry, and, in case of a bipartite lattice, the SU(2) pseudospin symmetry, have been taken explicitly into account. But, quite remarkably, a large amount of residual degeneracies remains giving strong evidence...

Source: http://arxiv.org/abs/cond-mat/9507012v1

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34

Sep 18, 2013
09/13

by
J-Ch. Anglès d'Auriac; Ferenc Iglói

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We study the critical behavior of the random q-state Potts model in the large-q limit on the diamond hierarchical lattice with an effective dimensionality $d_{\rm eff} > 2$. By varying the temperature and the strength of the frustration the system has a phase transition line between the paramagnetic and the ferromagnetic phases which is controlled by four different fixed points. According to our renormalization group study the phase-boundary in the vicinity of the multicritical point is...

Source: http://arxiv.org/abs/1211.5979v1

0
0.0

Jun 29, 2018
06/18

by
Jean-Christian Anglès d'Auriac; Ferenc Iglói

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We study phase-transitions of the ferromagnetic $q$-state Potts chain with random nearest-neighbour couplings having a variance $\Delta^2$ and with homogeneous long-range interactions, which decay with the distance as a power $r^{-(1+\sigma)}$, $\sigma>0$. In the large-$q$ limit the free-energy of random samples of length $L \le 2048$ is calculated exactly by a combinatorial optimization algorithm. The phase-transition stays first-order for $\sigma < \sigma_c(\Delta) \le 0.5$, while the...

Topics: Statistical Mechanics, Condensed Matter

Source: http://arxiv.org/abs/1607.06968